hyperbolic triangle造句
例句与造句
- As in Euclidean geometry, each hyperbolic triangle has an inscribed circle.
- The hyperbolic triangle groups that are also arithmetic groups form a finite subset.
- Lambert devised a formula for the relationship between the angles and the area of hyperbolic triangles.
- This region is a hyperbolic triangle.
- The group is a subgroup of the ( 2, 3, 7 ) hyperbolic triangle group.
- It's difficult to find hyperbolic triangle in a sentence. 用hyperbolic triangle造句挺难的
- In hyperbolic geometry the sum of angles in a hyperbolic triangle must be less than 180 degrees.
- In particular, the sum of the angles of a hyperbolic triangle is less than 180 degrees.
- This formula is a special form of the hyperbolic law of cosines that applies to all hyperbolic triangles:
- In the 18th century, Johann Heinrich Lambert introduced the hyperbolic functions and computed the area of a hyperbolic triangle.
- In hyperbolic geometry, a "'hyperbolic triangle "'is a triangle in the hyperbolic plane.
- The area of a hyperbolic triangle is given by its defect in radians multiplied by " R " 2.
- As a consequence, all hyperbolic triangles have an area that is less than " R " 2 ?.
- Hyperbolic triangle groups are examples of non-Euclidean crystallographic group and have been generalized in the theory of Gromov hyperbolic groups.
- In hyperbolic geometry an "'ideal triangle "'is a hyperbolic triangle whose three vertices all are ideal points.
- For the expression of hyperbolic functions as ratio of the sides of a right triangle, see the hyperbolic triangle of a hyperbolic sector.
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